Barcelona Toward an error model for radar quantitative precipitation estimation in the Cévennes- Vivarais region, France Pierre-Emmanuel Kirstetter, Guy.

Slides:



Advertisements
Similar presentations
Spatial point patterns and Geostatistics an introduction
Advertisements

Introduction to data assimilation in meteorology Pierre Brousseau, Ludovic Auger ATMO 08,Alghero, september 2008.
Quantification of Spatially Distributed Errors of Precipitation Rates and Types from the TRMM Precipitation Radar 2A25 (the latest successive V6 and V7)
Empirical Analysis and Statistical Modeling of Errors in Satellite Precipitation Sensors Yudong Tian, Ling Tang, Robert Adler, and Xin Lin University of.
Poster template by ResearchPosters.co.za Effect of Topography in Satellite Rainfall Estimation Errors: Observational Evidence across Contrasting Elevation.
4 th International Symposium on Flood Defence Generation of Severe Flood Scenarios by Stochastic Rainfall in Combination with a Rainfall Runoff Model U.
This presentation can be downloaded at – This work is carried out within the SWITCH-ON.
COMPILATION OF RAINFALL DATA TRANSFORMATION OF OBSERVED DATA *FROM ONE TIME INTERVAL TO ANOTHER *FROM POINT TO AREAL ESTIMATES *NON-EQUIDISTANT TO EQUIDISTANT.
1 00/XXXX © Crown copyright Use of radar data in modelling at the Met Office (UK) Bruce Macpherson Mesoscale Assimilation, NWP Met Office EWGLAM / COST-717.
UNSTABLE, DRI and Water Cycling Ronald Stewart McGill University.
Towards an Hydrological Qualification of the Simulated Rainfall in Mountainous Areas Eddy Yates, Sandrine Anquetin, Jean-Dominique Creutin Laboratoire.
1 Error Propagation from Radar Rainfall Nowcasting Fields to a Fully-Distributed Flood Forecasting Model Enrique R. Vivoni 1, Dara Entekhabi 2 and Ross.
Towards improved QPE with a local area X-band radar in the framework of COPS F. Tridon, J. Van Baelen and Y. Pointin Laboratoire de Météorologie Physique,
Federal Department of Home Affairs FDHA Federal Office of Meteorology and Climatology MeteoSwiss Quantitative precipitation forecasts in the Alps – first.
Lessons learned in field studies about weather radar observations in the western US and other mountainous regions Socorro Medina and Robert Houze Department.
Deterministic Solutions Geostatistical Solutions
Department of Meteorology and Geophysics University of Vienna since 1851 since 1365 TOWARDS AN ANALYSIS ENSEMBLE FOR NWP-MODEL VERIFICATION Manfred Dorninger,
Spatial statistics 2 Stat 518 Sp 08. Ordinary kriging where and kriging variance.
CARPE DIEM Centre for Water Resources Research NUID-UCD Contribution to Area-3 Dusseldorf meeting 26th to 28th May 2003.
Competence Centre on Information Extraction and Image Understanding for Earth Observation Matteo Soccorsi (1) and Mihai Datcu (1,2) A Complex GMRF for.
1 GOES-R AWG Hydrology Algorithm Team: Rainfall Probability June 14, 2011 Presented By: Bob Kuligowski NOAA/NESDIS/STAR.
Spatial Interpolation of monthly precipitation by Kriging method
Geostatistical approach to Estimating Rainfall over Mauritius Mphil/PhD Student: Mr.Dhurmea K. Ram Supervisors: Prof. SDDV Rughooputh Dr. R Boojhawon Estimating.
Benefits and drawbacks of using data assimilation for hydrological modelling in karstic regions. Recent work on the Lez catchment in Southern France IAHS.
ANALYSIS OF ESTIMATED RAINFALL DATA USING SPATIAL INTERPOLATION. Preethi Raj GEOG 5650 (Environmental Applications of GIS)
Evaluation of simulated precipitation fields of some MAP events: sensitivity experiments and model intercomparison ( 1) LA CNRS/UPS, Toulouse, France (2)
ELDAS activities at SMHI/Rossby Centre – 2nd Progress Meeting L. Phil Graham Daniel Michelson Jonas Olsson Åsa Granström Swedish Meteorological and Hydrological.
LMD/IPSL 1 Ahmedabad Megha-Tropique Meeting October 2005 Combination of MSG and TRMM for precipitation estimation over Africa (AMMA project experience)
Impact of rainfall and model resolution on sewer hydrodynamics G. Bruni a, J.A.E. ten Veldhuis a, F.H.L.R. Clemens a, b a Water management Department,
Gridding Daily Climate Variables for use in ENSEMBLES Malcolm Haylock, Climatic Research Unit Nynke Hofstra, Mark New, Phil Jones.
Rationale The occurrence of multiple catastrophic events within a given time span affecting the same portfolio of insured properties may induce enhanced.
STEPS: An empirical treatment of forecast uncertainty Alan Seed BMRC Weather Forecasting Group.
Geog. 579: GIS and Spatial Analysis - Lecture 21 Overheads 1 Point Estimation: 3. Methods: 3.6 Ordinary Kriging Topics: Lecture 23: Spatial Interpolation.
Development and evaluation of Passive Microwave SWE retrieval equations for mountainous area Naoki Mizukami.
Geographic Information Science
Dongkyun Kim and Francisco Olivera Zachry Department of Civil Engineering Texas A&M University American Society Civil Engineers Environmental and Water.
Quality control of daily data on example of Central European series of air temperature, relative humidity and precipitation P. Štěpánek (1), P. Zahradníček.
VALIDATION OF HIGH RESOLUTION PRECIPITATION PRODUCTS IN THE SOUTH OF BRAZIL WITH A DENSE GAUGE NETWORK AND WEATHER RADARS – FIRST RESULTS Cesar Beneti,
The NOAA Hydrology Program and its requirements for GOES-R Pedro J. Restrepo Senior Scientist Office of Hydrologic Development NOAA’s National Weather.
THE MULTI-SENSOR BAYESIAN COMBINATIONS
Distributed Hydrologic Modeling-- Jodi Eshelman Analysis of the Number of Rain Gages Required to Calibrate Radar Rainfall for the Illinois River Basin.
REVIEW OF SPATIAL STOCHASTIC MODELS FOR RAINFALL Andrew Metcalfe School of Mathematical Sciences University of Adelaide.
Experiences in assessing deposition model uncertainty and the consequences for policy application Rognvald I Smith Centre for Ecology and Hydrology, Edinburgh.
Introduction to kriging: The Best Linear Unbiased Estimator (BLUE) for space/time mapping.
EVALUATION OF THE RADAR PRECIPITATION MEASUREMENT ACCURACY USING RAIN GAUGE DATA Aurel Apostu Mariana Bogdan Coralia Dreve Silvia Radulescu.
Uncertainty in contour lines Peter Guttorp University of Washington Norwegian Computing Center.
Typhoon Forecasting and QPF Technique Development in CWB Kuo-Chen Lu Central Weather Bureau.
Infilling Radar CAPPIs
Exposure Assessment for Health Effect Studies: Insights from Air Pollution Epidemiology Lianne Sheppard University of Washington Special thanks to Sun-Young.
S. Hachani 1,2,B. Boudevillain 1, Z. Bargaoui 2, and G. Delrieu 1 1 University of Grenoble(UJF/ LTHE ) 2 University Tunis el Manar (ENIT/LMHE) EGU, General.
Fine tuning of Radar Rainfall Estimates based on Bias and Standard Deviations Adjustments Angel Luque, Alberto Martín, Romualdo Romero and Sergio Alonso.
Stochastic Hydrology Random Field Simulation Professor Ke-Sheng Cheng Department of Bioenvironmental Systems Engineering National Taiwan University.
Geostatistics GLY 560: GIS for Earth Scientists. 2/22/2016UB Geology GLY560: GIS Introduction Premise: One cannot obtain error-free estimates of unknowns.
AQUARadar Identification of temporally stable Z-R relationships using measurements of micro-rain radars M. Clemens (1), G. Peters (1), J. Seltmann (2),
Geo479/579: Geostatistics Ch12. Ordinary Kriging (2)
Atmospheric profile and precipitation properties derived from radar and radiosondes during RICO Louise Nuijens With thanks to: Bjorn Stevens (UCLA) Margreet.
Let-It-Rain: A Web-based Stochastic Rainfall Generator Huidae Cho 1 Dekay Kim 2, Christian Onof 3, Minha Choi 4 April 20, Dewberry, Atlanta, GA.
Estimating local space-time properties of rainfall from a dense gauge network Gregoire Mariethoz (University of Lausanne), Lionel Benoit (University of.
Exposure Prediction and Measurement Error in Air Pollution and Health Studies Lianne Sheppard Adam A. Szpiro, Sun-Young Kim University of Washington CMAS.
Application of Probability Density Function - Optimal Interpolation in Hourly Gauge-Satellite Merged Precipitation Analysis over China Yan Shen, Yang Pan,
Kvalobs QC2d3: spatial control (at the observation time resolution) 1.
1/15 Orographic forcing and Doppler winds, the key for nowcasting heavy precipitation in the mountains Luca Panziera, Urs Germann MeteoSwiss, Locarno-Monti,
K. Chancibault, V. Ducrocq, F. Habets CNRM/GAME, Météo-France
Using satellite data and data fusion techniques
Hydrologic Considerations in Global Precipitation Mission Planning
DISCHARGE SIMULATION OF ABOUREGRAG- MOROCCO WATERSHED USING ChyM MODEL
Radar/Surface Quantitative Precipitation Estimation
Paul D. Sampson Peter Guttorp
Stochastic Hydrology Random Field Simulation
Ionospheric Scintillations Mapping Using a Kriging Algorithm
Presentation transcript:

Barcelona Toward an error model for radar quantitative precipitation estimation in the Cévennes- Vivarais region, France Pierre-Emmanuel Kirstetter, Guy Delrieu, Brice Boudevillain, Alexis Berne Laboratoire d’étude des Transferts en Hydrologie et Environnement, Grenoble, France ERAD2006, Barcelona

Scope target: characterize the residual QPE error by mean of probability distributions and space-time structure Reference rainfall : Rref(A,t) (raingauge, geostatistics) Radar estimated rainfall : R*(A,t) = f(radar calibration, ground interactions, vertical structure of atmosphere, Z-R relationship, …) see B. Boudevillain O3.12 ERAD2006-A-0021 Residual error : ε(A,t) = R*(A,t) - Rref(A,t) radar raingauge 8-9 sept oct nov nov dec 2002 max 700 mm max 80 mm max 150 mmmax 300 mm

Outline Reference rainfall Error model: statistic distributions of residuals Error model: space-time structure Conclusions and perspectives target: characterize the residual QPE error by mean of probability distributions and space-time structure ε values ε

Reference rainfall : kriging raingauge values Kriging: an interpolation estimator  linear: interpolated value (t 0 ) = L.C. (measured values t i )  unbiased: E(interpolated value) = E(real value)  optimum: minimizes the estimation variance t1t1 t2t2 t3t3 t4t4 t0t0 The variogram function characterizes the rainfall structure (Journel and al., 1978)  The nugget  The range  The sill

Reference rainfall at even time step: mapping kriged raingauge accumulation data map estimation standard deviation map variogram range=50 nugget=0

Reference rainfall at hourly time step: mapping kriged raingauge accumulation data map We consider geographical domains with low estimation variance : 1-km² resolution containing a raingauge estimation standard deviation map range=33 nugget=0 variogram

Symetric distributions for ε (Gaussian, centered exponential models) Evolution to be conditioned by: - radar rainfall rate estimates - distance from radar - time step Conditional distributions of the residuals « reference - radar » (1-km²space step ; hourly time step) centered exponential model empirical distribution Residuals ε « Rref – R* » (mm/h) R* radar estimates (mm/h) raingauges (mm) radar (mm)

Conditional distributions of the residuals « radar - reference » ε evolution with rainfall rate, distance from radar and time step (1-km²space step) distances from radar < 60kmdistances from radar > 60km mean « Rref – R* » (mm/h) standard deviation (mm/h) radar rainfall rate (mm/h) hours hour

Error model: space structure of the residuals (hourly time step) Distance from radar < 60 kmDistance from radar > 60 km range=30 nugget=0 range=55 nugget=0.1

Error model: temporal structure of the residuals ε (hourly time step) range=1.8 h nugget=4 sill = 10.5range=1.8 h nugget = 6 sill = 10.9 Distance from radar < 60 kmDistance from radar > 60 km temporal difference (hours)

Conclusions Perspectives: bias and residual structures show radar data processing can be improved. study dependence of residuals with rainfall type. conditional simulation to assess impact of rainfall uncertainties upon hydrological simulation. Results: residual distributions are fairly symetric and well fitted by exponential models. Mean and standard deviation depend on rainfall rate estimates and distance from radar. residuals are significatively (unfortunately) spatially and temporally correlated. To keep in mind: radar rainfall estimates have a complex error structure. raingauge estimates are not an absolute reference but geostatistics provide powerful tools to assess the reference quality. the error model is empirical and depends on climatological context and radar data processing.

Thanks for your attention

Realisations in terms of observation (1/4) CV operational data: collection, critical analyse and creation of a database 3 weather radar systems (2 S-band, 1 C-band), 200 hourly rain gauges (1/65 km2), 500 daily raingauges (1/25 km2),40-50 discharge stations, 6 hydromet services… To appear soon: rain re-analyses and rainfall-runoff balances (10 – 2500 km²)

3.La chasse aux canards Colognac SommièresAnduze Colognac Sommières Anduze

3.La chasse aux canards Colognac SommièresAnduze Bourg St Andéol

24 novembre 2002 Reference rainfall

Idea :  error model  design possible rainfall fields  conditional simulation to assess impact of rainfall uncertainties upon hydrological simulation Estimated rainfall radar (mm/h) Reference rainfall raingauge (mm/h) catchment

Aim : quantify potential error for radar systems operating in mountainous regions (Pellarin et al., 2002) A first approach : the « hydrologic visibility » Radar parameters : beamwith, wavelenght… Radar waves-ground interactions Arc méditerranéen ; ALICIME, 2004 Vertical structure of the atmosphere

Main rainfall events during autumn Sept Oct Nov Nov Déc Rainfall field : kriged raingauges data Rainfall field : radar